This document contains notes and examples for teaching a lesson on solving one-step equations by multiplying fractions. It includes the aims and objectives of the lesson, examples worked out step-by-step, and homework assignments for students to practice the skills. The lesson covers key concepts like multiplicative inverses and the rules for isolating variables by keeping equations balanced and using inverse operations.
The document is a lesson plan on solving two-step equations involving fractions. It includes examples of solving equations with fractions on both sides, as well as word problems that can be represented by equations with fractions. The lesson outlines the rules for solving these types of equations, which are to keep the equation balanced, simplify each side, move the variable to one side using inverse operations, and then use inverse operations to solve for the variable.
Day 11 one step equations with fractions add and subtErik Tjersland
1) The document provides step-by-step worked examples of solving one-step equations involving fractions. Examples include adding, subtracting, and isolating variables.
2) Key concepts covered are keeping equations balanced and using inverse operations to isolate variables.
3) Students are provided multiple practice problems to solve similar one-step fraction equations.
This document provides instructions and examples for solving one-step equations involving fractions. It begins with an example equation to solve, then provides the rules for solving equations by isolating the variable. Several worked examples are shown applying the rules to solve equations with fractions. Students are asked to check solutions and find errors. The document concludes with an assignment of similar homework problems.
This document provides examples and instructions for solving two-step equations involving fractions. It begins with a warm-up involving finding the greatest common factor and least common multiple of various numbers. The main content then shows the steps and rules for isolating a variable in an equation: 1) keep the equation balanced, 2) simplify each side, 3) move the variable to one side using inverse operations, and 4) use inverse operations. Several examples are worked through demonstrating this process. The document concludes with a word problem involving fractions that students are instructed to solve.
This document provides instruction and examples for solving two-step equations involving fractions. It begins with examples of finding the greatest common factor and least common multiple of various numbers. The remainder of the document provides worked examples of solving single-variable equations using inverse operations, including equations with fractions. Students are asked to find and explain mistakes, trade word problems involving fractions with classmates, and complete a homework assignment.
The document discusses solving fractional equations by combining like terms. It begins with an anticipatory set asking students to describe how to combine like terms in a sample equation. It then reviews the rules for isolating a variable by keeping equations balanced, combining like terms, using the distributive property, and inverse operations. Several examples are worked through step-by-step demonstrating how to apply these rules to solve equations algebraically for an isolated variable. The document concludes with a word problem asking students to write and solve an equation to find the cost of drinks.
This document provides examples and steps for solving fractional equations by combining like terms. It begins with an example of writing and solving an equation to determine what score is needed on a third exam for the mean score to be 90, given scores of 93 and 80 on the first two exams. It then presents the objective of isolating the variable and lists the rules for solving equations, which include keeping the equation balanced, combining like terms, using inverse operations to move variables to one side. Several worked examples demonstrating these steps are shown. It concludes with a homework assignment to finish the class notes.
Using implicit differentiation we can treat relations which are not quite functions like they were functions. In particular, we can find the slopes of lines tangent to curves which are not graphs of functions.
The document is a lesson plan on solving two-step equations involving fractions. It includes examples of solving equations with fractions on both sides, as well as word problems that can be represented by equations with fractions. The lesson outlines the rules for solving these types of equations, which are to keep the equation balanced, simplify each side, move the variable to one side using inverse operations, and then use inverse operations to solve for the variable.
Day 11 one step equations with fractions add and subtErik Tjersland
1) The document provides step-by-step worked examples of solving one-step equations involving fractions. Examples include adding, subtracting, and isolating variables.
2) Key concepts covered are keeping equations balanced and using inverse operations to isolate variables.
3) Students are provided multiple practice problems to solve similar one-step fraction equations.
This document provides instructions and examples for solving one-step equations involving fractions. It begins with an example equation to solve, then provides the rules for solving equations by isolating the variable. Several worked examples are shown applying the rules to solve equations with fractions. Students are asked to check solutions and find errors. The document concludes with an assignment of similar homework problems.
This document provides examples and instructions for solving two-step equations involving fractions. It begins with a warm-up involving finding the greatest common factor and least common multiple of various numbers. The main content then shows the steps and rules for isolating a variable in an equation: 1) keep the equation balanced, 2) simplify each side, 3) move the variable to one side using inverse operations, and 4) use inverse operations. Several examples are worked through demonstrating this process. The document concludes with a word problem involving fractions that students are instructed to solve.
This document provides instruction and examples for solving two-step equations involving fractions. It begins with examples of finding the greatest common factor and least common multiple of various numbers. The remainder of the document provides worked examples of solving single-variable equations using inverse operations, including equations with fractions. Students are asked to find and explain mistakes, trade word problems involving fractions with classmates, and complete a homework assignment.
The document discusses solving fractional equations by combining like terms. It begins with an anticipatory set asking students to describe how to combine like terms in a sample equation. It then reviews the rules for isolating a variable by keeping equations balanced, combining like terms, using the distributive property, and inverse operations. Several examples are worked through step-by-step demonstrating how to apply these rules to solve equations algebraically for an isolated variable. The document concludes with a word problem asking students to write and solve an equation to find the cost of drinks.
This document provides examples and steps for solving fractional equations by combining like terms. It begins with an example of writing and solving an equation to determine what score is needed on a third exam for the mean score to be 90, given scores of 93 and 80 on the first two exams. It then presents the objective of isolating the variable and lists the rules for solving equations, which include keeping the equation balanced, combining like terms, using inverse operations to move variables to one side. Several worked examples demonstrating these steps are shown. It concludes with a homework assignment to finish the class notes.
Using implicit differentiation we can treat relations which are not quite functions like they were functions. In particular, we can find the slopes of lines tangent to curves which are not graphs of functions.
This document provides instructions on how to solve equations with variables on both sides by using inverse operations to isolate the variable. It explains that you must keep the equation balanced, simplify each side by combining like terms, and use inverse operations such as addition, subtraction, multiplication, and division to remove the variable from one side of the equation. Several examples of solving equations with variables on both sides are shown step-by-step.
This document contains a math assessment for 7th grade with 15 multiple choice questions about probability and independent and dependent events. It also lists homework problems from pages 532-533 of #6-10 all, 13, 14, 22, 23.
The document provides instructions and examples for students to practice calculating the surface areas of prisms and cylinders. It includes 7 stations with diagrams of different prisms and cylinders where students must find the surface area of each individually and include the correct units in their answers. There is also an additional example at the end for finding both the surface area and volume of a figure.
This document contains a 15 question geometry assessment for 7th grade math with 4 multiple choice answers for each question labeled A through D. It also provides the student with the aim of the assessment, the grade, subject, and date. The final pages include instructions to finish the packet for homework.
The document provides instruction on subtracting integers using a number line. It begins with an anticipatory question to engage students. It then demonstrates how to subtract integers by moving left on a number line. Students practice problems in pairs and receive more practice problems with temperature values. The document concludes with assigning homework problems and attaching additional class notes documents.
The document outlines a plan for students to prepare for an upcoming cumulative math exam. It instructs students to discuss their homework in groups and provides details on a math-a-thon fundraiser with bonus points available for correctly solving problems within a time limit. It reminds students to communicate only about the math stations, and asks how they will prepare for the exam before leaving class.
This document discusses theoretical probability and includes examples of calculating probabilities of outcomes from rolling dice, drawing cards from a deck, and spinning spinners. It provides instructions for students to complete examples and practice problems for finding probabilities and distinguishing between fair and biased events. The document includes areas for students to show work, answer questions, and describe similarities and differences between sample unbiased and biased spinners.
The document discusses solving two-step equations with rational numbers. It uses examples of hanging a TV on a wall to demonstrate how to solve equations to determine the distance from the wall and height from the floor that a TV should be centered. It provides practice problems solving two-step equations with rational numbers. It asks students to create a real-world situation that would translate to the equation 5x + 20 = 90. The homework is to finish the class notes sheet.
This document provides instruction on finding the greatest common factor (GCF) of multiple numbers. It begins with defining key terms like greatest, common, and factor. Students are asked to find the prime factorizations and GCF of various number pairs. The GCF is explained as the product of the smallest powers of each common factor between the numbers. Students will complete think-pair-share and practice problems finding GCFs using prime factorizations.
This document provides instructions and examples for solving one-step equations by multiplying fractions. It begins with an anticipatory set asking students to complete examples of multiplying fractions. Rules for solving one-step equations are presented, including keeping the equation balanced, combining like terms, and using inverse operations to isolate the variable. Several examples are worked through demonstrating these steps. The document concludes with a homework assignment.
This document provides instructions and examples for solving one-step equations by multiplying fractions. It begins with an anticipatory set asking students to complete examples of multiplying fractions. Rules for solving one-step equations are presented, including keeping the equation balanced, combining like terms, and using inverse operations to isolate the variable. Several examples are worked through demonstrating these steps. The document concludes with a preview of homework and attachments including a notebook on multiplicative and additive inverses.
The document provides steps and examples for solving two-step equations involving fractions. It begins with an anticipatory set asking students to consider how fractions may impact solving two-step equations. It then outlines four rules for solving such equations: 1) keep the equation balanced, 2) simplify each side by combining like terms, 3) move the variable to one side using inverse operations, and 4) use inverse operations. The document provides worked examples demonstrating applying these rules to equations with fractions. It concludes with assigning homework to finish the class notes.
The document provides instructions for solving one-step equations involving fractions. It begins with examples of equations to write and solve, then outlines the steps to isolate the variable as: 1) Keep the equation balanced, 2) Simplify each side by combining like terms, 3) Move the variable to one side using inverse operations, and 4) Use inverse operations. Several practice problems are worked through as examples. The document concludes by reminding students of homework due and checking an error.
The document outlines the steps to solve radical equations: 1) isolate the radical term, 2) square or cube both sides of the equation to eliminate the radical, 3) solve the resulting equation for the variable, and 4) check the solution. Examples are provided of solving equations involving square roots or cube roots by following these steps.
This document provides instructions for solving two-step equations involving fractions and decimals. It outlines the key rules: 1) keep the equation balanced, 2) simplify each side by combining like terms, 3) move the variable to one side using inverse operations, and 4) use inverse operations. It then works through several examples of solving two-step equations with fractions and decimals, applying the outlined rules. The objective is to isolate the variable to find its value.
Day 6 combining like terms equations day 2Erik Tjersland
This document provides examples for solving multi-step equations by combining like terms. It begins with an example of solving the equation -9x - 4 + 7x + 10 = -20 by combining like terms. Several other multi-step equations are then presented along with the objective of isolating the variable and rules for solving equations. The document concludes with an example word problem involving a variable representing hours worked at a restaurant.
Linear equations lesson 8 day 2 graphing linear equationsErik Tjersland
The document is from a pre-algebra lesson on graphing linear equations. It discusses re-arranging equations into slope-intercept form (y=mx+b) and explains the procedure for graphing a line when given an equation in this format. Specifically, it describes using the slope (m) to rise/run and the y-intercept (b) to locate the point where the line crosses the y-axis. The document provides examples and questions to reinforce understanding of graphing linear equations from their slope-intercept form.
Linear equations lesson 8 day 1 graphing linear equationsErik Tjersland
The document is notes from a pre-algebra lesson on graphing linear equations using the y=mx+b format. It includes instructions to complete problems 9 and 10 on page 48, as well as examples of graphing different linear equations by plotting points from the equation and connecting them with a line. The closing question asks students to explain the procedure for graphing a line when given an equation in y=mx+b format.
This document appears to be notes from a pre-algebra lesson on calculating slope. It includes examples of slope calculations for lines on pages 42, 43, 47, and 48. The closing question asks students to explain the procedure for finding the slope of a line.
This document contains notes from a math lesson on solving area problems using scale drawings. The lesson outlines the do now activity and upcoming homework assignments. It then discusses scale drawings and scale factors on pages 3 through 11, explaining how to use scale drawings to find the actual area of real-world objects.
Module 4.5 lesson 9 computing actual lengthsErik Tjersland
This document outlines a math lesson on computing actual lengths from a scale drawing. It includes notes on converting scaled measurements to actual lengths using scale factors. For homework, students are asked to complete problem set #4 which involves calculating actual distances based on scale drawings. A quiz on this content is scheduled for February 28.
This document contains notes from a pre-algebra lesson on slope. It includes examples of finding the slope of a line from its graph and equation. There is a quiz scheduled on linear equations for Wednesday February 15th for B day students and Thursday February 16th for A day students. The lesson discusses different types of slopes including positive, negative, zero, and undefined slopes.
This document provides instructions on how to solve equations with variables on both sides by using inverse operations to isolate the variable. It explains that you must keep the equation balanced, simplify each side by combining like terms, and use inverse operations such as addition, subtraction, multiplication, and division to remove the variable from one side of the equation. Several examples of solving equations with variables on both sides are shown step-by-step.
This document contains a math assessment for 7th grade with 15 multiple choice questions about probability and independent and dependent events. It also lists homework problems from pages 532-533 of #6-10 all, 13, 14, 22, 23.
The document provides instructions and examples for students to practice calculating the surface areas of prisms and cylinders. It includes 7 stations with diagrams of different prisms and cylinders where students must find the surface area of each individually and include the correct units in their answers. There is also an additional example at the end for finding both the surface area and volume of a figure.
This document contains a 15 question geometry assessment for 7th grade math with 4 multiple choice answers for each question labeled A through D. It also provides the student with the aim of the assessment, the grade, subject, and date. The final pages include instructions to finish the packet for homework.
The document provides instruction on subtracting integers using a number line. It begins with an anticipatory question to engage students. It then demonstrates how to subtract integers by moving left on a number line. Students practice problems in pairs and receive more practice problems with temperature values. The document concludes with assigning homework problems and attaching additional class notes documents.
The document outlines a plan for students to prepare for an upcoming cumulative math exam. It instructs students to discuss their homework in groups and provides details on a math-a-thon fundraiser with bonus points available for correctly solving problems within a time limit. It reminds students to communicate only about the math stations, and asks how they will prepare for the exam before leaving class.
This document discusses theoretical probability and includes examples of calculating probabilities of outcomes from rolling dice, drawing cards from a deck, and spinning spinners. It provides instructions for students to complete examples and practice problems for finding probabilities and distinguishing between fair and biased events. The document includes areas for students to show work, answer questions, and describe similarities and differences between sample unbiased and biased spinners.
The document discusses solving two-step equations with rational numbers. It uses examples of hanging a TV on a wall to demonstrate how to solve equations to determine the distance from the wall and height from the floor that a TV should be centered. It provides practice problems solving two-step equations with rational numbers. It asks students to create a real-world situation that would translate to the equation 5x + 20 = 90. The homework is to finish the class notes sheet.
This document provides instruction on finding the greatest common factor (GCF) of multiple numbers. It begins with defining key terms like greatest, common, and factor. Students are asked to find the prime factorizations and GCF of various number pairs. The GCF is explained as the product of the smallest powers of each common factor between the numbers. Students will complete think-pair-share and practice problems finding GCFs using prime factorizations.
This document provides instructions and examples for solving one-step equations by multiplying fractions. It begins with an anticipatory set asking students to complete examples of multiplying fractions. Rules for solving one-step equations are presented, including keeping the equation balanced, combining like terms, and using inverse operations to isolate the variable. Several examples are worked through demonstrating these steps. The document concludes with a homework assignment.
This document provides instructions and examples for solving one-step equations by multiplying fractions. It begins with an anticipatory set asking students to complete examples of multiplying fractions. Rules for solving one-step equations are presented, including keeping the equation balanced, combining like terms, and using inverse operations to isolate the variable. Several examples are worked through demonstrating these steps. The document concludes with a preview of homework and attachments including a notebook on multiplicative and additive inverses.
The document provides steps and examples for solving two-step equations involving fractions. It begins with an anticipatory set asking students to consider how fractions may impact solving two-step equations. It then outlines four rules for solving such equations: 1) keep the equation balanced, 2) simplify each side by combining like terms, 3) move the variable to one side using inverse operations, and 4) use inverse operations. The document provides worked examples demonstrating applying these rules to equations with fractions. It concludes with assigning homework to finish the class notes.
The document provides instructions for solving one-step equations involving fractions. It begins with examples of equations to write and solve, then outlines the steps to isolate the variable as: 1) Keep the equation balanced, 2) Simplify each side by combining like terms, 3) Move the variable to one side using inverse operations, and 4) Use inverse operations. Several practice problems are worked through as examples. The document concludes by reminding students of homework due and checking an error.
The document outlines the steps to solve radical equations: 1) isolate the radical term, 2) square or cube both sides of the equation to eliminate the radical, 3) solve the resulting equation for the variable, and 4) check the solution. Examples are provided of solving equations involving square roots or cube roots by following these steps.
This document provides instructions for solving two-step equations involving fractions and decimals. It outlines the key rules: 1) keep the equation balanced, 2) simplify each side by combining like terms, 3) move the variable to one side using inverse operations, and 4) use inverse operations. It then works through several examples of solving two-step equations with fractions and decimals, applying the outlined rules. The objective is to isolate the variable to find its value.
Day 6 combining like terms equations day 2Erik Tjersland
This document provides examples for solving multi-step equations by combining like terms. It begins with an example of solving the equation -9x - 4 + 7x + 10 = -20 by combining like terms. Several other multi-step equations are then presented along with the objective of isolating the variable and rules for solving equations. The document concludes with an example word problem involving a variable representing hours worked at a restaurant.
Linear equations lesson 8 day 2 graphing linear equationsErik Tjersland
The document is from a pre-algebra lesson on graphing linear equations. It discusses re-arranging equations into slope-intercept form (y=mx+b) and explains the procedure for graphing a line when given an equation in this format. Specifically, it describes using the slope (m) to rise/run and the y-intercept (b) to locate the point where the line crosses the y-axis. The document provides examples and questions to reinforce understanding of graphing linear equations from their slope-intercept form.
Linear equations lesson 8 day 1 graphing linear equationsErik Tjersland
The document is notes from a pre-algebra lesson on graphing linear equations using the y=mx+b format. It includes instructions to complete problems 9 and 10 on page 48, as well as examples of graphing different linear equations by plotting points from the equation and connecting them with a line. The closing question asks students to explain the procedure for graphing a line when given an equation in y=mx+b format.
This document appears to be notes from a pre-algebra lesson on calculating slope. It includes examples of slope calculations for lines on pages 42, 43, 47, and 48. The closing question asks students to explain the procedure for finding the slope of a line.
This document contains notes from a math lesson on solving area problems using scale drawings. The lesson outlines the do now activity and upcoming homework assignments. It then discusses scale drawings and scale factors on pages 3 through 11, explaining how to use scale drawings to find the actual area of real-world objects.
Module 4.5 lesson 9 computing actual lengthsErik Tjersland
This document outlines a math lesson on computing actual lengths from a scale drawing. It includes notes on converting scaled measurements to actual lengths using scale factors. For homework, students are asked to complete problem set #4 which involves calculating actual distances based on scale drawings. A quiz on this content is scheduled for February 28.
This document contains notes from a pre-algebra lesson on slope. It includes examples of finding the slope of a line from its graph and equation. There is a quiz scheduled on linear equations for Wednesday February 15th for B day students and Thursday February 16th for A day students. The lesson discusses different types of slopes including positive, negative, zero, and undefined slopes.
Module 4.5 lesson 7 scale factor as a percentErik Tjersland
This document contains notes from a math lesson on scale factor as a percent. It includes homework assignments and pages from the textbook covering topics such as calculating scale factor as a percentage and creating scale drawings with different horizontal and vertical scale factors. The closing question asks whether a scale drawing can have different horizontal and vertical scale factors and how to create one with different factors.
This document discusses using scale maps to determine actual distances. It provides examples of using scale factors and proportions to calculate distances between towns based on their representation on a map. The scale of the map in the examples is 0.75 inches equals 4 miles. Students are asked to use this scale to determine actual distances between various town pairs. They are also asked why distances calculated from a map may be less than the actual distance driven in a car.
Linear equations lesson 5 horizontal and vertical linesErik Tjersland
This document contains notes from a lesson on linear equations that focuses on horizontal and vertical lines. It includes examples of solving linear equations by choosing to fix either the x-value or y-value. Students are given a quiz on Thursday and Friday to assess their understanding of these concepts. The document provides instructions to complete example 5 on page 22 of the lesson materials.
The document is from a math lesson on computing actual areas from scale drawings. It provides examples of finding scale factors from drawings and using them to determine actual areas. It asks students to check if their area calculations match the examples. The lesson closes by asking students how to find an actual area given a scale drawing and a situation where this would be useful.
Module 4.5 lesson 3 computing actual lengths from scale drawingsErik Tjersland
This document provides examples and explanations for computing actual lengths from scale drawings. It begins with an example of a proposed half basketball court that needs to fit within a 25 foot by 75 foot lot. It then explains that the scale factor is the constant of proportionality that relates the actual length to the drawn length. Several other examples are worked through, applying the concept of using the scale factor and a proportion to determine actual lengths from a scaled drawing. The document concludes by restating that the scale factor expresses the relationship between the actual object and its scale drawing.
Module 4.5 lesson 2 unit rate as the scale factorErik Tjersland
This document contains notes from a math lesson on unit rate as a scale factor. It includes examples of using scale factors to determine measurements for scaled drawings. The key points are that scale factor is calculated as the ratio of actual to drawn measurements, scale factors greater than 1 enlarge a drawing while factors less than 1 reduce it, and scale factors can be used to find dimensions for scaled objects and maps using proportions. Homework includes problem set questions and creating a scaled drawing.
Linear equations lesson 4 graphing linear equationsErik Tjersland
This document outlines a lesson on graphing linear equations from tables of values. It provides instructions to complete example 2 on page 15, and schedules supplemental practice and a quiz for the following Thursday and Friday to reinforce the concepts taught in the lesson.
1) The document provides lesson materials on scale drawings, including examples of scale drawings that are reductions or enlargements of original images. It discusses using scale drawings of maps and geometric shapes.
2) Students are asked to identify corresponding points on scale drawings of maps and the coordinates of vertices for geometric shapes. They are also asked to determine if a constant of proportionality exists for scale drawings.
3) The lesson aims to help students understand how to relate scale drawings to ratios and rates by analyzing examples of scale drawings and their relationships to original images.
The document outlines a review for a Module 4 exam. It instructs students to prepare for the exam by doing homework and going over the previous night's work with a partner. The review includes mixed exercises on percentages to help students study for concepts involving percents that could appear on the exam.
Linear equations lesson 3 consecutive integersErik Tjersland
The document outlines a pre-algebra lesson on consecutive integers that includes:
- Writing let statements and equations to solve word problems involving consecutive integers
- Examples of consecutive integer word problems and their solutions
- A closing activity to explain the procedure for writing equations from word problems.
14 mixed review with percents with answersErik Tjersland
The document outlines a math class focusing on percentages that includes a do now, homework assignments, and an exam date. It provides notes for a mixed review of percentage problems, repeating the class objective of percentage calculations.
This document outlines notes from a science lesson on relative error. It includes instructions for students to complete homework problems and an experiment to measure density. The document provides examples to calculate relative error and asks students to consider how this concept could be applied to other labs.
This document contains notes from a math lesson on relative error. It includes the date of the lesson, topics to be covered which are finding the percent error of measurements and the purpose of finding percent error. The document provides examples of measurements and the corresponding percent errors. It also lists homework problems and the date of an upcoming exam.
Linear equations lesson 2 geometric word problemsErik Tjersland
This document outlines a lesson on solving geometric word problems algebraically. It provides instructions for students to complete problems 25-30 on page 4, which involve writing a "let statement" and equation for each word problem and solving to find the answer. The document includes pages of example problems and explains the procedure for writing an equation from a word problem. It concludes with a closing activity for students to explain their process.
3. Day 2 Mult Div.notebook January 11, 2013
Anticipatory Set
Complete the following examples.
1
3 3 3
3
1
4 4 4
4
1
5 5 5
5
2.) Describe any conclusions you can make based on the
examples above.
Multiplicative Inverse
3
4. Day 2 Mult Div.notebook January 11, 2013
Anticipatory Set
Multiplicative Inverse: The product of any number and its reciprocal is one.
Algebraic Definition
Example 1 Example 2
4
5. Day 2 Mult Div.notebook January 11, 2013
1 ALGEBRA
The Search for Unknowns
Objective: Isolate the variable to find its value
RULES
1.) Keep the equation balanced
2.) Use inverse operations
-7
2x =
9
5
7. Day 2 Mult Div.notebook January 11, 2013
2 ALGEBRA
The Search for Unknowns
Objective: Isolate the variable to find its value
RULES
1.) Keep the equation balanced
2.) Use inverse operations
2 y 13
=
5 15
7
9. Day 2 Mult Div.notebook January 11, 2013
3
ALGEBRA
The Search for Unknowns
Objective: Isolate the variable to find its value
RULES
1.) Keep the equation balanced
2.) Use inverse operations
5 -2
= x
6 9
9
10. Day 2 Mult Div.notebook January 11, 2013
4
ALGEBRA
The Search for Unknowns
Objective: Isolate the variable to find its value
RULES
1.) Keep the equation balanced
2.) Use inverse operations
14 y -7
=
25 15
10
11. Day 2 Mult Div.notebook January 11, 2013
5 ALGEBRA
The Search for Unknowns
Objective: Isolate the variable to find its value
RULES
1.) Keep the equation balanced
2.) Use inverse operations
-10 y -2
=
13 3
11
12. Day 2 Mult Div.notebook January 11, 2013
6
ALGEBRA
The Search for Unknowns
Objective: Isolate the variable to find its value
RULES
1.) Keep the equation balanced
2.) Use inverse operations
3
= -6y
7
12
13. Day 2 Mult Div.notebook January 11, 2013
7
ALGEBRA
The Search for Unknowns
Objective: Isolate the variable to find its value
RULES
1.) Keep the equation balanced
2.) Use inverse operations
1 r -7
1 =
6 20
13
14. Day 2 Mult Div.notebook January 11, 2013
8
ALGEBRA
The Search for Unknowns
Objective: Isolate the variable to find its value
RULES
1.) Keep the equation balanced
2.) Use inverse operations
3 r 1
-2 = -12
4 2
14
15. Day 2 Mult Div.notebook January 11, 2013
1 square yards
Area of Patio = 8
2
1 yards
Length of Patio = 2
3
Width of Patio = x
15
16. Day 2 Mult Div.notebook January 11, 2013
Before You Leave
1.) What would we multiply each side of the following
equation to solve for x.
ax = 27
2.) What is x equal to?
16